Why are we so excited about carbon nanostructures? Mildred Dresselhaus Massachusetts Institute of Technology Cambridge, MA
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1 Why are we so excited about carbon nanostructures? Mildred Dresselhaus Massachusetts Institute of Technology Cambridge, MA Conference for Undergraduate Women in Physics at Yale January 18, 2009
2 Why are we so excited about carbon nanostructures? outline Early adventures with graphene, graphite and related nanostructures Adventures with Carbon Nanotubes Graphene and Graphene Ribbons Looking to the Future of Carbon Nanostructures
3 from Millie to nano My adventures in Carbon (1961-present)
4 Percent of PhDs awarded to women in selected fields, Percent All Fields Physical Sciences Physics Year of Degree National Research Council, National Opinion Research Center, and National Science Foundation. Data compiled by AIP Statistical Research Center.
5 Graphene -the Mother of all nano-graphitic forms 2D 0D A graphene sheet is one million times thinner (10-6 ) than a sheet of paper. Graphene is a 2D building block material for other sp 2 bonded carbon materials. It can be wrapped up into 0D fullerenes, rolled into 1D nanotubes, cut into 1D graphene ribbons or stacked into 3D graphite (After A. Geim) 1D 3D 1D
6 The Novel Electronic Structure of Graphene Near the K point E () v F linear relation where and and 0 v F 3 0 a 2 a 3 a P.R. Wallace, Phys. Rev. 71, 622 (1947) c-c is the overlap integral between nearest neighbor -orbitals ( 0 values are from 2.9 to 3.1eV). E F In McClure extended the 2D graphene electronic structure to 3D graphite J.W. McClure, Phys. Rev, 108, 612 (1957); 119, 606 (1960)
7 Energy (ev) Magnetoreflection in Graphite First magneto-optical experiment to measure energy bands at several regions of the Brillouin zone (near K and H) (K) (H) M.S. Dresselhaus and J.G. Mavroides. IBM Journal of Research and Development 8, 262 (1964) This experiment (1961) was enabled by the availability of a new material, highly oriented pyrolytic graphite (HOPG) Ubbelohde (1960) Using the McClure-Slonczewski-Weiss symmetry-based E(k) model, the band parameters for the electronic structure of graphite were deduced. J.W. McClure, Phys. Rev, 108, 612 (1957); 119, 606 (1960)
8 Identification of Electrons and Holes in Graphite Using circularly polarized radiation in the first magneto-optical experiment to use a laser, the locations of electrons and holes in the Brillouin zone for graphite were identified P.R.Schroeder, M.S. Dresselhaus and A.Javan, Phys.Rev. Lett 20,1292 (1968) This experiment established the location for electrons and holes in graphite that we use today
9 My entry into the Nanoworld (1973) Observation of superconductivity in stage 1 graphite intercalation compounds (C 8 K) Hannay et al, Phys.Rev.Lett. 14, 225 (1965) aroused much interest in nanocarbons since neither potassium nor carbon is superconducting Intercalation compounds allowed early studies to be made of individual or few graphene layers in the environment of the intercalant species. C 8 K
10 Concurrent Studies on Forerunners of Fullerenes Laser C x Intercalation led to studies of ion implantation and photon irradiation and to liquid carbon studies (1983). Liquid carbon was found to be metallic graphite T. Venkatesan et al, Phys. Rev. Lett. 53, 360 (1984) The Laser ablation process used to make liquid carbon caused the emission of large carbon clusters (like C 100 ) rather than C 2 and C 3 with relatively low laser energy input liquid carbon A trip was made to Exxon Research Lab to discuss results. Soon (1984) Exxon published the famous result for the mass spectra. In 1985 fullerenes were discovered by Kroto, Smalley, and Curl E.A.Rohlfing, D.M. Cox and A.Kaldor. J. Chem.Phys., 81, 332 (1984)
11 Forerunners of Carbon Nanotubes In 1980, Morinobu Endo showed me vapor grown carbon fibers. At the center of carbon fibers is a multiwall carbon nanotube The nanotube-fullerene connection was made by going from C 60 C 70 C 80 CNT in a public discussion (Dec. 1990) with Richard Smalley This idea suggested that a single wall Carbon nanotube would be interesting (August 1991) and led to calculating the electronic structure of SWNTs before they were ever seen C 60 C 70 C 80 CNT M.S.Dresselhaus et al., Graphite Fibers and Filaments, Springer (1988) Saito, Fujita, Dresselhaus 2, Electronic structure of carbon fibers based on C 60, PRB 46, 1804 (1992)
12 General Relations between 1D and 2D Systems shown in terms of carbon nanotubes Rolling up a 2D sheet Confinement of 1D electronic states on cutting lines 2D 1D K-Point 1D van Hove singularities give a high density of electronic states (DOS) at well defined energies Carbon nanotubes are metallic if a cutting line passes through the K point; otherwise they are semiconducting
13 Discovery of Single Wall Carbon Nanotubes First synthesis and (n,m) characterization of Single Wall Carbon Nanotubes (1993) D. Bethune et al Nature 363, 605 (1993) S. Iijima and T. Ichihashi, Nature 363, 603 (1993) Identified (n,m) chirality of the nanotube by TEM
14 Why are we so excited about carbon nanostructures? outline Early adventures with graphene, graphite and related nanostructures Adventures with Carbon Nanotubes Graphene and Graphene Ribbons Looking to the Future of Carbon Nanostructures
15 Nanotube Structure in a Nutshell (4,2) Graphene Sheet SWNT Rolled-up graphene layer Large unit cell. h t 1 2 (, ) C na ma n m L a d n nm m 1 tan 2 3m n m 2 2 Each (n,m) nanotube is a unique molecule R.Saito, MS Dresselhaus, G. Dresselhaus,, Imperial College Press, 1998
16 Unique Properties of Carbon Nanotubes within the Nanoworld Small size: ~1 nm diameter (down to ~10 atoms around the circumference) graphene ribbon armchair zigzag chiral SWNT Electronic Properties: can be either metallic or semiconducting depending on diameter and orientation of the hexagons Mechanical: Very high strength, modulus, and resiliency. Physics: model system for 1D density of electronic states. Single molecule Raman spectroscopy, luminescence and transport properties.
17 Graphene Ribbons Zigzag Armchair Direction of cutting lines Special feature of graphene ribbons is that they have edges and few columns of carbon atoms along the width.
18 Electronic structure of graphene ribbons Armchair Zigzag Van Hove singularities in the DOS Metallic for N=3M-1 (M integer) Semiconducting for N=3M and 3M-2 Examples: Metallic for N=5 and Semiconducting for N=4, 6 Always metallic Presence of localized edge states at the Fermi level Nakada et al., Phys. Rev. B 54, (1996).
19 Graphene ribbon edges favor armchair and zigzag edge segments Armchair edges are the most favored (more stable), chiral edges are least favored Higher intensity AFM signal along zigzag edge Z1 supports a high electron density of states along zigzag edge Enoki et al., Int. Rev. Phys. Chem. 26, 609 (2007).
20 Raman studies on graphene ribbon edges armchair edge zigzag edge The intervalley (K K') D-band intensity depends on the edge type: large for armchair edge, smaller for zigzag edge. But the intravalley (K K) D'-band intensity is similar for zigzag and armchair edges L. G. Cançado, et al. Phys. Rev. Letters, 93, (2004)
21 Images of Graphene Ribbons and Edges a c Zigzag and Armchair edges are clearly seen c d b (a) Low magnification SEM image (b) low magnification TEM (c) Atomic resolution image Campos-Delgado, et al, Nano Letters (2008)
22 Why are we so excited about carbon nanostructures? outline Early adventures with graphene, graphite and related nanostructures Adventures with Carbon Nanotubes Graphene and Graphene Ribbons Looking to the Future of Carbon Nanostructures
23 Looking to the Future of Carbon Nanostructures Synthesis Remains a main focus Control and understanding of synthesis process Control of (n,m) during synthesis, cloning etc Control of number of graphene layers and sample size Control of graphene ribbon synthesis Better samples will reveal new science Characterization and properties New techniques such as aberration corrected HRTEM allow detailed studies of defects, dopants and structures Raman studies will provide complementary technique to study nanocarbons also HRTEM and Raman Unique studies such as separation of charge and spin transport
24 Thank you Collaborators: G. Dresselhaus, MIT H. Son, MIT J. Kong, MIT M. Hofmann, MIT X. Jia, MIT H. Farhat. MIT A.Reina, MIT F. Villalpando, MIT M.A. Pimenta, UFMG Brazil A. Jorio, UFMG Brazil F. Plentz Filho, UFMG Brazil A. Souza Filho, UFC Brazil L.G. Cancado, Rochester G.G. Samsonidze, UC Berkeley M. Endo, Shinshu U R. Saito, Tohoku U K. Sasaki, Tohoku U Y.A. Kim, Shinshu U M. Terrones, IPICYT, Mexico
25 Various Presidents Président d'un jury de Physique du FRIA (Bruxelles, Belgique)
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